Results 31 to 40 of about 3,257,982 (300)
A Note on Minimal Prime Ideals [PDF]
Let R be a commutative ring and I an ideal of R . We show that if all the prime ideals minimal over I are finitely generated, then there are only finitely many prime ideals ...
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Designing minimal genomes using whole-cell models
In the future, entire genomes tailored to specific functions and environments could be designed using computational tools. However, computational tools for genome design are currently scarce.
Joshua Rees-Garbutt +5 more
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Finite dimensionality in scole of Banach algebras
It is shown that if the socle soc(A) of a semisimple Banach algebra A is norm-closed, then soc(A) is already finite dimensional. The proof makes use of the Al-Moajil theorem. However it is remarked that our main theorem is an extension of the Al-Moajil's.
Sin-Ei Takahasi
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Minisurf - A minimal surface generator for finite element modeling and additive manufacturing
Author(s): Hsieh, Meng-Ting; Valdevit, Lorenzo | Abstract: Triply periodic minimal surfaces (TPMSs) have long been studied by mathematicians but have recently garnered significant interest from the engineering community as ideal topologies for shell ...
Meng-Ting Hsieh, L. Valdevit
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Minimal ideals in group rings [PDF]
Let K[G] denote the group ring of G over an algebraically closed field K. In this paper we show that K[G] has a minimal left ideal which affords a finite dimensional representation of the ring if and only if G is finite. 1. Annihilator ideals. Let R be a ring with one and let T be a subset of R. Then the left annihilator of T, IR(T), is defined by IR(T)
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Minimal system for assembly of SARS-CoV-2 virus like particles
SARS-CoV-2 virus is the causative agent of COVID-19. Here we demonstrate that non-infectious SARS-CoV-2 virus like particles (VLPs) can be assembled by co-expressing the viral proteins S, M and E in mammalian cells.
Heather Swann +7 more
semanticscholar +1 more source
Ideal type-II Weyl points in topological circuits [PDF]
Weyl points (WPs), nodal degenerate points in three-dimensional (3D) momentum space, are said to be ‘ideal’ if they are symmetry-related and well-separated, and reside at the same energy and far from nontopological bands. Although type-II WPs have unique
Rujiang Li +6 more
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Minimal Ideals in Quadratic Jordan Algebras [PDF]
In associative and alternative algebras a minimal ideal is either trivial or simple. This is not known for quadratic Jordan algebras. In the present note we show that a minimal ideal is either trivial or D
Ng Seong Nam, McCrimmon, Kevin
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Countable Ideals in a Semi-Lattice of the De Enumeration Degrees
In the article we have proved that any countable ideal in the semi-lattice of the De is the intersection of two principal ideals generated by quasi-minimal covers for this ideal.
V. V. Tikhov
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A minimal clan is a common abstraction of Boolean rings and lattice-ordered groups which has many properties in common with both of these structures; in particular, every minimal clan is a lattice with a partial addition which distributes with the lattice operations (disjoint union in the case of a Boolean ring, complete addition in the case of a ...
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